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valkas [14]
3 years ago
6

You are considering purchasing one of two assets. Asset 1 has payments of 5,000 at the end of year 1, 10,000 at the end of year

3, and 15,000 at the end of year 5. The price for Asset 1 today is 26,000. Asset 2 has payments of 12,000 at the end of year 4 and 20,000 at the end of year 5. The price of the asset 3 years from now is 29,500. If the current spot curve is below, what is the one year forward rate, deferred three years? Term 1 2 3 4 5 Spot Rate 3.00% 3.40% s3 s4 4.25%

Business
1 answer:
Nadya [2.5K]3 years ago
8 0

Answer:

hello attached below are the missing option related to your question

5.45% ( D )

Explanation:

Given data:

for asset 1

cost of asset = $26000

Year 1  payments = $5000, year 3 = $10000, year 5 = $15000

For asset 2

cost of asset 2 three years from now  = $29500

year 4 payments = $12000, year 5 payments = $20000

Calculate the one year forward rate deferred three years

find the value of  (1+s3)^3 using asset 1

2600 (cost of asset now )  = 5000/ (1.03 +10000) / ((1 +s3)^3 +15000))/ 1.0425^5

from the above equation

(1 +s3)^3 = 1.11559

Now to get the one year forward rate deferred three years we determine that value using asset 2

29500 = 12000 / (1+1 year rate deferred for 3 years) + 220000/(1.0425^5/(1+s3)^3)

hence ( 1 + 1 year rate deferred for three years )

= 12000/(29500-20000)/(1.0425^5)*1.11559)

= 12000/(9500)/(1.0425^5)*1.11559

1 year rate deferred for three years = 5.447% ≈ 5.45%

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Deep Mines has 43,800 shares of common stock outstanding with a beta of 1.54 and a market price of $51 a share. There are 10,000
Zanzabum

Solution:

MV of equity=Price of equity*number of shares outstanding

MV of equity=51*43800

                    =2233800

MV of Bond=Par value*bonds outstanding*%age of par

MV of Bond=1000*5000*0.96

                   =4800000

MV of Preferred equity=Price*number of shares outstanding

MV of Preferred equity=83*10000

                                    =830000

MV of firm = MV of Equity + MV of Bond+ MV of Preferred equity

                 =2233800+4800000+830000

                 =7863800

Weight of equity = MV of Equity/MV of firm

Weight of equity = 2233800/7863800

W(E)=0.2841

Weight of debt = MV of Bond/MV of firm

Weight of debt = 4800000/7863800

W(D)=0.6104

Weight of preferred equity = MV of preferred equity/MV of firm

Weight of preferred equity = 830000/7863800

W(PE)=0.1055

Cost of equity

As per CAPM  , Cost of equity = risk-free rate + beta * (Market risk premium)

                       Cost of equity % = 3.6 + 1.54 * (7.5)

                       Cost of equity % = 15.15

Cost of debt

                K = Nx2

Bond Price =∑ [(Semi Annual Coupon)/(1 + YTM/2)^k]     +   Par value/(1 + YTM/2)^Nx2

                  k=1

                 K =13x2

960 =∑ [(8*1000/200)/(1 + YTM/200)^k]     +   1000/(1 + YTM/200)^13x2

                  k=1

YTM = 8.5146699304

After tax cost of debt = cost of debt*(1-tax rate)

After tax cost of debt = 8.5146699304*(1-0.21)

                                   = 6.726589245016

cost of preferred equity

cost of preferred equity = Preferred dividend/price*100

cost of preferred equity = 7/(83)*100

                                       =8.43

WACC=after tax cost of debt*W(D)+cost of equity*W(E)+Cost of preferred equity*W(PE)

WACC=6.73*0.6104+15.15*0.2841+8.43*0.1055

WACC =9.3%

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